How solid is a dipolar supersolid?

ORAL

Abstract

The conceptual roots of supersolidity can be traced back to 1960, when Eugene Gross calculated the appearance of long-range spatial order in the ground state of a system of interacting bosons. In 2004, an abrupt change in the shear modulus of solid Helium-4 was interpreted as the first experimental evidence of a solid-to-supersolid transition. However, this proved to be a false dawn, with the shear modulus shift arising from structural changes in the classical solid instead. The eventual experimental observation materialized via a superfluid-to-supersolid phase transition in ultracold gases, with particular success in dipolar Bose Einstein condensates (BECs) [1]. To complement this robust experimental platform, we use the extended Gross-Pitaevskii equation (eGPE) to theoretically probe the distinctly solid properties of the supersolid. We shear the crystal to produce perpendicular shear waves in the supersolid --- this transverse wave only propagates in solids, and can be probed across the BEC-to-supersolid transition. We find the appearance of a non-zero shear modulus at the BEC-to-supersolid transition, which increases as the superfluid fraction is reduced. Our results match closely with a semi-analytic model for the crystal deformation.

[1] L. Chomaz et al., Rep. Prog. Phys. 86 026401 (2022).

*This work was supported by the European Research Council through the Advanced Grant DyMETEr (No. 101054500), the QuantERA grant MAQS by the Austrian Science Fund FWF (No. I4391-N), a joint-project grant from the Austrian Science Fund FWF (No. I-4426), and a NextGeneration EU grant AQuSIM by the Austrian Research Promotion Agency FFG (No. FO999896041). P.S.Y and T.B. acknowledge financial support through an ESQ Discovery grant by the Austrian Academy of Sciences.

Presenters

  • Pramodh V Senarath Yapa

    • University of Innsbruck

Authors

  • Pramodh V Senarath Yapa

    • University of Innsbruck
  • Francesca Ferlaino

    • Univ of Innsbruck
    • Universität Innsbruck
  • Thomas Bland

    • University of Innsbruck